A MULTIPLICATION INEQUALITY IN COMPLEX BANACH LATTICE ALGEBRAS

Original Articles

A MULTIPLICATION INEQUALITY IN COMPLEX BANACH LATTICE ALGEBRAS

Published in: Quaestiones Mathematicae
Volume 8 , issue 3 , 1985 , pages: 275–281
DOI: 10.1080/16073606.1985.9631916
Author(s): Lucas Venter Department of Mathematics, South Africa
Keywords: 46B30 , 46H05 , 47B55
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Abstract

We present an alternative order theoretic proof for the fundamental result that |Z1, Z2 | ⋚ |Z1 1 | Z2 | with z2 and z2 elements of the complexification of an Archimedean uniformly complete Riesz algebra.
« THE LINEAR SYMTRIES OF A NONLINEAR DIFFERENTIAL EQUATION
EQUIMEASURABLE SETS IN RIESZ SPACES »

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